Results 21 to 30 of about 1,970,212 (332)
Highest Weight Generating Functions for Hilbert Series [PDF]
, 2014 We develop a new method for representing Hilbert series based on the highest weight Dynkin labels of their underlying symmetry groups. The method draws on plethystic functions and character generating functions along with Weyl integration.
Hanany, Amihay, Kalveks, Rudolph
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Generating functions in Symplectic Geometry
Pesquimat, 2019 In this work, we present a brief introduction to Symplectic Geometry relating its origin with the Physics. Then we present the formal definition of symplectic manifold and some important results, with this we consider a function AH;N defined in the ...
Josué Alonso Aguirre Enciso +1 more
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Hypermoduli Stabilization, Flux Attractors, and Generating Functions [PDF]
, 2010 We study stabilization of hypermoduli with emphasis on the effects of generalized fluxes. We find a class of no-scale vacua described by ISD conditions even in the presence of geometric flux. The associated flux attractor equations can be integrated by a
A Dabholkar +45 more
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Some generating functions of modified Bessel polynomials from the view point of Lie group
International Journal of Mathematics and Mathematical Sciences, 1984 In this paper we have derived a class of bilateral generating relation for modified Bessel polynomials from the view point of Lie group. An application of our theorem is also pointed out.
Asit Kumar Chongdar
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Appell-Type Functions and Chebyshev Polynomials
Mathematics, 2019 In a recent article we noted that the first and second kind Cebyshev polynomials can be used to separate the real from the imaginary part of the Appell polynomials. The purpose of this article is to show that the same classic polynomials can also be used
Pierpaolo Natalini, Paolo Emilio Ricci
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General Grouping Functions [PDF]
, 2020 Some aggregation functions that are not necessarily associative, namely overlap and grouping functions, have called the attention of many researchers in the recent past. This is probably due to the fact that they are a richer class of operators whenever one compares with other classes of aggregation functions, such as t-norms and t-conorms ...
Helida Santos +8 more
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q-Bessel functions: the point of view of the generating function method [PDF]
Rendiconti di Matematica e delle Sue Applicazioni, 1997 We show that the generating function method allows a fairly straightforward understanding of the properties of q-Bessel functions. We analyze three different forms of cylindrical q-Bessel functions so far proposed, discuss their generating functions, the
G. Dattoli, A. Torre
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The site-perimeter of words [PDF]
Transactions on Combinatorics, 2017 We define $[k]={1, 2, 3,ldots,k}$ to be a (totally ordered) {em alphabet} on $k$ letters. A {em word} $w$ of length $n$ on the alphabet $[k]$ is an element of $[k]^n$.
Aubrey Blecher +3 more
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Lattice Point Generating Functions and Symmetric Cones [PDF]
, 2012 We show that a recent identity of Beck-Gessel-Lee-Savage on the generating function of symmetrically contrained compositions of integers generalizes naturally to a family of convex polyhedral cones that are invariant under the action of a finite ...
A. Barvinok +16 more
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Generating functions for the universal Hall-Littlewood $P$- and $Q$-functions [PDF]
, 2018 Recently, P. Pragacz described the ordinary Hall-Littlewood $P$-polynomials by means of push-forwards (Gysin maps) from flag bundles in the ordinary cohomology theory. Together with L.
Nakagawa, Masaki, Naruse, Hiroshi
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